class: center, middle, inverse, title-slide # Data Visualization for Economic Historians ### Jonathan Jayes ### LEAP Stellenbosch ### 2021/05/28 (updated: 2021-05-27) --- class: inverse, center, bottom background-image: url(images/LEAP_logo.png) ## Follow along with the slides - URL in Chat --- # Purpose .pull-left[ ### 1. Get you excited about data viz. ### 2. Show some tips and tricks that make your figures pop irrespective of software used ### 3. Evangelize R ] .pull-right[  .footnote[ Photo from [Hans Rosling's TED Talk](https://www.ted.com/talks/hans_rosling_the_best_stats_you_ve_ever_seen) ] ] --- # Structure .pull-left[ ### 1. Exploratory Data Analysis ### 2. Why Data Viz? #### Break ### 3. Polishing Figures for Publication ### 4. Interactivity ### 5. Recreating Published Figures ] .pull-right[  ] --- class: center, top # Everything is a story ### /ˈstɔːri/  --- class: center, top  ###[Dan Harmon's Story circle](https://youtu.be/UdxX_Kljrq8) --- class: center, top ## Our Own Story Circle ### Figure here --- # 1. The zone of comfort Our stomping ground **MS Excel**:  --- # 1. The zone of comfort **MS Excel** has useful features that suggest how to visualize your data  --- # Why leave? .center[  ] --- class: inverse, center, middle # 2. You want something --- # You want to learn about your data by <style>.panelset{--panel-tab-foreground: honeydew;--panel-tab-background: seagreen;}</style> .panelset[ .panel[.panel-name[Counting things] ```r df <- read_rds("data/baptism_data.rds") df %>% count(female_profession, sort = T) ``` ``` ## # A tibble: 148 x 2 ## female_profession n ## <chr> <int> ## 1 <NA> 595 ## 2 Domestic duties 228 ## 3 Machinist 154 ## 4 Domestic service 46 ## 5 Domestic servant 41 ## 6 Household duties 41 ## 7 Clerk 30 ## 8 School Teacher 26 ## 9 Factory worker 24 ## 10 Shorthand Typist 21 ## # ... with 138 more rows ``` ] .panel[.panel-name[Drawing maps] <img src="index_files/figure-html/unnamed-chunk-3-1.svg" style="display: block; margin: auto;" /> ] .panel[.panel-name[Making plots] <!-- --> ] ] --- # You want to make beautiful charts with .panelset[ .panel[.panel-name[Informative colours] <div id="htmlwidget-ab296e6a9dd6a8f12916" style="width:504px;height:504px;" class="girafe html-widget"></div> 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171.042489 L 255.490959 171.042543 L 255.491819 171.042776 L 255.492327 171.042890 L 255.492708 171.043008 L 255.493495 171.043114 L 255.493764 171.043235 L 255.494229 171.043351 L 255.494723 171.043530 L 255.495471 171.043766 L 255.497332 171.044228 L 255.498629 171.044577 L 255.499136 171.044691 L 255.499558 171.044744 L 255.500179 171.044983 L 255.500645 171.045099 L 255.501236 171.045211 L 255.502307 171.045502 L 255.503561 171.045788 L 255.504097 171.045966 L 255.504675 171.046078 L 255.505239 171.046255 L 255.505788 171.046368 L 255.506479 171.046542 L 255.507015 171.046719 L 255.507592 171.046832 L 255.508269 171.047006 L 255.508846 171.047118 L 255.509636 171.047353 L 255.509891 171.047474 L 255.510243 171.047529 L 255.511073 171.047698 L 255.511525 171.047814 L 255.512130 171.047926 L 255.513830 171.048135 L 255.514167 171.048126 L 255.515025 171.048295 L 255.515334 171.048286 L 255.515598 171.048215 L 255.515865 171.048207 L 255.516144 171.048135 L 255.516519 171.047997 L 255.516752 171.047733 L 255.517041 171.047469 L 255.517464 171.046943 L 255.517834 171.046548 L 255.518220 171.046216 L 255.518410 171.045954 L 255.518987 171.045360 L 255.519836 171.044438 L 255.520180 171.044107 L 255.520399 171.043844 L 255.521440 171.042724 L 255.521660 171.042525 L 255.522356 171.041607 L 255.522835 171.041080 L 255.523029 171.040946 L 255.523578 171.040417 L 255.523827 171.040218 L 255.524173 171.040015 L 255.524407 171.039816 L 255.524951 171.039673 L 255.525190 171.039730 L 255.525418 171.039917 L 255.525616 171.039975 L 255.525803 171.040227 L 255.525950 171.040544 L 255.526096 171.040797 L 255.526159 171.041116 L 255.526094 171.041375 L 255.526171 171.041694 L 255.525982 171.042020 L 255.525743 171.042027 L 255.525518 171.041969 L 255.525187 171.042235 L 255.524440 171.042705 L 255.523654 171.043304 L 255.522714 171.043972 L 255.522396 171.044174 L 255.521611 171.044838 L 255.521007 171.045432 L 255.520321 171.046158 L 255.519299 171.047534 L 255.518143 171.049236 L 255.519233 171.049719 L 255.520678 171.050450 L 255.523453 171.051721 L 255.523933 171.051900 L 255.531182 171.053947 L 255.531400 171.052977 L 255.531612 171.053036 L 255.531278 171.054522 L 255.531563 171.054707 L 255.531791 171.054893 L 255.531993 171.055144 L 255.532235 171.055330 L 255.532408 171.055582 L 255.532620 171.055640 L 255.533780 171.056122 L 255.534599 171.051797 L 255.535070 171.046198 L 255.536042 171.039109 L 255.524410 171.031341 L 255.519139 171.028020 L 255.519186 171.026927 L 255.519460 171.026663 L 255.519668 171.026529 L 255.519937 171.026650 L 255.520148 171.026708 L 255.520758 171.027012 L 255.521011 171.027069 L 255.521197 171.027257 L 255.521426 171.027443 L 255.521965 171.027749 L 255.522280 171.028061 L 255.522479 171.028184 L 255.522818 171.028303 L 255.523032 171.028490 L 255.523301 171.028611 L 255.523487 171.028798 L 255.523700 171.028921 L 255.524072 171.029296 L 255.524312 171.029353 L 255.524567 171.029475 L 255.524879 171.029659 L 255.525193 171.029907 L 255.525605 171.030152 L 255.525847 171.030338 L 255.526034 171.030590 L 255.526303 171.030711 L 255.526502 171.030834 L 255.526732 171.031084 L 255.526956 171.031078 L 255.527198 171.031264 L 255.527397 171.031387 L 255.527611 171.031573 L 255.527824 171.031696 L 255.528062 171.031689 L 255.528235 171.031877 L 255.528489 171.031999 L 255.528551 171.032254 L 255.528802 171.032182 L 255.529402 171.032744 L 255.529562 171.032996 L 255.529818 171.033182 L 255.530084 171.033174 L 255.530299 171.033361 L 255.530558 171.033675 L 255.531168 171.034043 L 255.531380 171.034101 L 255.531681 171.034414 L 255.531937 171.034600 L 255.532164 171.034722 L 255.532350 171.034909 L 255.532675 171.035029 L 255.532875 171.035216 L 255.533115 171.035273 L 255.533414 171.035522 L 255.533617 171.035837 L 255.534139 171.035951 L 255.534596 171.036388 L 255.534727 171.036577 L 255.534993 171.036570 L 255.535110 171.036823 L 255.535256 171.037076 L 255.535508 171.037069 L 255.535752 171.037319 L 255.536016 171.037248 L 255.536162 171.037500 L 255.536431 171.037621 L 255.536757 171.037805 L 255.537044 171.038118 L 255.537372 171.038366 L 255.537879 171.038480 L 255.538037 171.038668 L 255.538306 171.038789 L 255.538831 171.039096 L 255.539169 171.039151 L 255.539462 171.039078 L 255.539607 171.039331 L 255.540298 171.039505 L 255.540581 171.039625 L 255.540833 171.039618 L 255.541072 171.039676 L 255.541245 171.039864 L 255.541278 171.040120 L 255.541354 171.040374 L 255.541416 171.040694 L 255.541394 171.040951 L 255.541427 171.041207 L 255.541207 171.041406 L 255.541008 171.041283 L 255.540769 171.041225 L 255.538229 171.040461 L 255.536967 171.039789 L 255.536641 171.044229 L 255.537138 171.044536 L 255.537341 171.044851 L 255.537346 171.045108 L 255.537398 171.045556 L 255.537364 171.047291 L 255.537230 171.048899 L 255.537151 171.049158 L 255.537214 171.049478 L 255.537086 171.050059 L 255.537079 171.050380 L 255.537042 171.050638 L 255.536913 171.052504 L 255.536948 171.052824 L 255.537040 171.053206 L 255.537156 171.054038 L 255.537288 171.054291 L 255.537762 171.054856 L 255.538018 171.055041 L 255.538336 171.055482 L 255.538384 171.055738 L 255.538645 171.056180 L 255.539044 171.056490 L 255.539243 171.056613 L 255.539445 171.056864 L 255.539994 171.056977 L 255.543179 171.057788 L 255.544559 171.058071 L 255.544996 171.058187 L 255.545801 171.058486 L 255.546859 171.058778 L 255.547182 171.058833 L 255.547958 171.059068 L 255.549269 171.059417 L 255.550495 171.059704 L 255.551130 171.059879 L 255.551469 171.059998 L 255.552949 171.060407 L 255.565187 171.063728 L 255.574038 171.065988 L 255.574398 171.065786 L 255.574708 171.065199 L 255.574955 171.064936 L 255.575336 171.065053 L 255.575688 171.065108 L 255.576167 171.065223 L 255.577478 171.065572 L 255.577843 171.065626 L 255.578098 171.065748 L 255.579000 171.065980 L 255.580500 171.066645 L 255.580881 171.066763 L 255.581866 171.066928 L 255.582163 171.067048 L 255.582572 171.067165 L 255.583052 171.067345 L 255.584461 171.067691 L 255.585618 171.068044 L 255.586319 171.068025 L 255.586586 171.068082 L 255.587092 171.068132 L 255.588854 171.068597 L 255.590491 171.069130 L 255.591041 171.069243 L 255.591772 171.069352 L 255.592448 171.069526 L 255.593025 171.069638 L 255.593744 171.069811 L 255.594139 171.069929 L 255.594775 171.070168 L 255.595605 171.070338 L 255.596775 171.070626 L 255.597111 171.070617 L 255.598297 171.071034 L 255.599033 171.071335 L 255.600229 171.071559 L 255.600568 171.071678 L 255.617946 171.075501 L 255.627017 171.077564 L 255.630918 171.078420 L 255.631789 171.078524 L 255.632266 171.078511 L 255.633122 171.078552 L 255.635999 171.078730 L 255.637587 171.078943 L 255.639118 171.079094 L 255.639962 171.079199 L 255.642083 171.079398 L 255.643387 171.079426 L 255.646474 171.079598 L 255.648427 171.079801 L 255.649409 171.079839 L 255.650491 171.079938 L 255.652385 171.080014 L 255.653410 171.080114 L 255.654127 171.080223 L 255.655251 171.080321 L 255.656765 171.080344 L 255.657425 171.080390 L 255.658570 171.080872 L 255.658982 171.081118 L 255.659196 171.081304 L 255.659623 171.081614 L 255.660019 171.081795 L 255.660358 171.081915 L 255.660668 171.081970 L 255.661218 171.082148 L 255.662062 171.082253 L 255.662794 171.082426 L 255.663284 171.082412 L 255.663773 171.082335 L 255.664236 171.082322 L 255.664689 171.082566 L 255.665116 171.082876 L 255.665710 171.083116 L 255.667653 171.083513 L 255.668341 171.083558 L 255.669550 171.083718 L 255.670600 171.083689 L 255.671159 171.083609 L 255.672360 171.083384 L 255.672975 171.083303 L 255.673239 171.083167 L 255.673370 171.083420 L 255.673625 171.083542 L 255.675481 171.083812 L 255.676224 171.083792 L 255.677037 171.083834 L 255.677836 171.083812 L 255.678171 171.083739 L 255.679894 171.083692 L 255.681551 171.083839 L 255.682337 171.083882 L 255.683668 171.083845 L 255.684129 171.083769 L 255.684563 171.083757 L 255.685477 171.083860 L 255.686096 171.083972 L 255.686587 171.084022 L 255.686938 171.084013 L 255.687345 171.084066 L 255.689321 171.084012 L 255.690104 171.083926 L 255.690596 171.083977 L 255.691142 171.083962 L 255.692687 171.084113 L 255.693923 171.084207 L 255.694246 171.084263 L 255.694540 171.084255 L 255.694945 171.084180 L 255.696122 171.084147 L 255.696754 171.084194 L 255.700416 171.084351 L 255.703484 171.084268 L 255.704882 171.084101 L 255.707264 171.084036 L 255.707994 171.084081 L 255.710490 171.084141 L 255.711933 171.084102 L 255.712496 171.084215 L 255.712775 171.084143 L 255.715675 171.084064 L 255.716304 171.083983 L 255.717005 171.083963 L 255.717564 171.083884 L 255.718796 171.083850 L 255.719148 171.083905 L 255.719554 171.083894 L 255.719892 171.083949 L 255.720945 171.084049 L 255.721450 171.084035 L 255.721843 171.084089 L 255.722446 171.084072 L 255.722853 171.084125 L 255.724605 171.084078 L 255.725122 171.083999 L 255.725640 171.083985 L 255.725989 171.083912 L 255.726381 171.083901 L 255.726688 171.083828 L 255.727764 171.083671 L 255.728352 171.083655 L 255.728938 171.083510 L 255.730210 171.083347 L 255.730782 171.083203 L 255.731942 171.083043 L 255.732542 171.082899 L 255.733906 171.082862 L 255.734363 171.082849 L 255.735039 171.082959 L 255.735375 171.082950 L 255.735670 171.083006 L 255.736469 171.082984 L 255.736748 171.082913 L 255.736972 171.082907 L 255.737865 171.082690 L 255.738985 171.082659 L 255.739362 171.082585 L 255.739769 171.082574 L 255.740050 171.082630 L 255.741353 171.082595 L 255.741730 171.082520 L 255.742262 171.082506 L 255.742961 171.082423 L 255.744180 171.082390 L 255.744612 171.082250 L 255.745209 171.081977 L 255.745837 171.081831 L 255.746103 171.081824 L 255.746483 171.081878 L 255.746805 171.081869 L 255.747042 171.081798 L 255.747379 171.081853 L 255.747714 171.081780 L 255.747954 171.081838 L 255.748402 171.081826 L 255.748639 171.081755 L 255.749241 171.081739 L 255.749618 171.081664 L 255.749842 171.081658 L 255.750317 171.081581 L 255.750543 171.081639 L 255.750960 171.081499 L 255.751787 171.081477 L 255.752360 171.081397 L 255.752684 171.081453 L 255.753103 171.081377 L 255.753747 171.081360 L 255.754068 171.081287 L 255.754418 171.081277 L 255.754770 171.081332 L 255.755021 171.081261 L 255.755382 171.081123 L 255.755622 171.081180 L 255.755902 171.081173 L 255.756697 171.080958 L 255.756960 171.080823 L 255.757717 171.080802 L 255.758122 171.080727 L 255.758347 171.080785 L 255.758598 171.080714 L 255.760097 171.080674 L 255.760516 171.080598 L 255.761272 171.080577 L 255.761579 171.080505 L 255.761986 171.080494 L 255.762236 171.080423 L 255.762531 171.080415 L 255.763074 171.080272 L 255.763341 171.080265 L 255.763647 171.080192 L 255.764446 171.080170 L 255.764837 171.080096 L 255.768045 171.080009 L 255.769789 171.079576 L 255.770429 171.079366 L 255.770722 171.079294 L 255.771099 171.079220 L 255.771366 171.079277 L 255.772022 171.079130 L 255.772846 171.078980 L 255.773182 171.078971 L 255.773503 171.078898 L 255.774106 171.078881 L 255.775067 171.078599 L 255.775429 171.078460 L 255.776028 171.078316 L 255.776433 171.078240 L 255.776809 171.078102 L 255.777297 171.077960 L 255.778132 171.077681 L 255.778618 171.077475 L 255.779217 171.077266 L 255.780681 171.076906 L 255.780933 171.076899 L 255.781197 171.076763 L 255.781505 171.076755 L 255.782314 171.076540 L 255.782663 171.076467 L 255.782926 171.076331 L 255.783400 171.076190 L 255.783666 171.076183 L 255.784473 171.075904 L 255.785087 171.075759 L 255.785518 171.075555 L 255.786113 171.075218 L 255.786350 171.075147 L 255.786670 171.075010 L 255.787338 171.074799 L 255.787687 171.074726 L 255.788007 171.074589 L 255.788258 171.074518 L 255.788510 171.074511 L 255.790193 171.073887 L 255.791189 171.073564 L 255.791543 171.073401 L 255.792811 171.073046 L 255.793439 171.072901 L 255.793773 171.072763 L 255.794133 171.072561 L 255.794495 171.072423 L 255.795094 171.072278 L 255.795582 171.072137 L 255.795958 171.071998 L 255.796572 171.071853 L 255.796933 171.071715 L 255.797282 171.071641 L 255.797505 171.071571 L 255.797924 171.071495 L 255.798465 171.071224 L 255.799232 171.071011 L 255.799509 171.070875 L 255.799717 171.070741 L 255.800176 171.070600 L 255.801646 171.069790 L 255.802048 171.069586 L 255.802520 171.069381 L 255.802909 171.069178 L 255.803258 171.069104 L 255.803744 171.068898 L 255.803979 171.068764 L 255.804299 171.068627 L 255.804603 171.068426 L 255.805395 171.068083 L 255.805658 171.067884 L 255.806241 171.067611 L 255.806587 171.067409 L 255.806932 171.067143 L 255.807444 171.066808 L 255.808079 171.066341 L 255.808522 171.066073 L 255.809461 171.065405 L 255.809837 171.065267 L 255.810059 171.065132 L 255.810404 171.064866 L 255.810707 171.064601 L 255.811094 171.064334 L 255.811342 171.064135 L 255.811565 171.064064 L 255.811771 171.063866 L 255.812062 171.063730 L 255.812365 171.063465 L 255.812628 171.063265 L 255.812960 171.063064 L 255.813275 171.062734 L 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256.210575 170.818572 L 256.211102 170.815413 L 256.211274 170.813482 L 256.209973 170.811525 L 256.209989 170.809535 L 256.210546 170.805090 L 256.211330 170.800768 L 256.212000 170.796321 L 256.212467 170.793034 L 256.212876 170.791033 L 256.213334 170.787233 L 256.213384 170.786205 L 256.213432 170.785818 L 256.213524 170.785495 L 256.213702 170.785297 L 256.213996 170.785226 L 256.214278 170.785347 L 256.214596 170.785788 L 256.214606 170.786301 L 256.214493 170.786946 L 256.211877 170.807110 L 256.212064 170.807362 L 256.212738 170.808115 L 256.212927 170.808431 L 256.213268 170.808679 L 256.213484 170.808930 L 256.213741 170.809180 L 256.214015 170.809559 L 256.214459 170.809997 L 256.214660 170.810248 L 256.214931 170.810498 L 256.215409 170.810550 L 256.215701 170.810414 L 256.215893 170.810216 L 256.216288 170.808922 L 256.219268 170.786565 L 256.219388 170.785535 L 256.219404 170.784957 L 256.219464 170.784442 L 256.219470 170.784056 L 256.219706 170.781803 L 256.220071 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256.204003 170.636466 L 256.204110 170.636207 L 256.204101 170.635758 L 256.204064 170.635309 L 256.204092 170.634602 L 256.204049 170.633833 L 256.203998 170.633385 L 256.203995 170.632550 L 256.203971 170.632037 L 256.203914 170.631268 L 256.203725 170.629540 L 256.203663 170.629220 L 256.203618 170.628387 L 256.203567 170.627939 L 256.203580 170.627168 L 256.203460 170.626786 L 256.203396 170.626402 L 256.203436 170.625566 L 256.203483 170.625116 L 256.203413 170.624411 L 256.203407 170.624091 L 256.203317 170.623130 L 256.203321 170.622616 L 256.203283 170.622103 L 256.203024 170.620377 L 256.203073 170.619990 L 256.203093 170.619604 L 256.203027 170.618386 L 256.202963 170.618003 L 256.202843 170.617621 L 256.202829 170.616915 L 256.202722 170.615762 L 256.202517 170.614611 L 256.202470 170.613650 L 256.202289 170.613012 L 256.202226 170.612693 L 256.202120 170.612310 L 256.201888 170.611931 L 256.201631 170.610975 L 256.201472 170.610016 L 256.201435 170.609567 L 256.201344 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You enter an unfamiliar situation --- ## Where do we start? .pull-left[ - We will use some data that Laura Richardson has analysed. - It contains baptism records from seven Anglican churches in Cape Town between 1910 and 1960. - [Here is a link](https://scholar.sun.ac.za/handle/10019.1/109081) to her Master's thesis, an exploration of "**prenuptial pregnancy and unmarried motherhood** amongst a select group of South Africans living in Cape Town" in the first half of the twentieth century. ] .pull-right[  ] --- # What does the data look like?  --- # What does the data look like? - It has one row per child who is baptised (one row per observation) - Every column is a variable - It is a wide dataset --- # What does the data look like in R? ```r df <- read_rds("data/baptism_data.rds") head(df) ``` ``` ## # A tibble: 6 x 31 ## parish_name year_baptized month_baptized day_baptized christian_name surname_b ## <chr> <dbl> <ord> <chr> <chr> <chr> ## 1 Christ Chu~ 1921 Apr 8 Islay Deirdre Molteno ## 2 St Mark's,~ 1939 May 14 William Isaac Fisher ## 3 St Peter's~ 1914 Feb 21 Douglas Walte~ Nash ## 4 Christ Chu~ 1916 Nov 12 Gordon Rhodes Dowthwai~ ## 5 St James t~ 1914 Feb 8 Ronald Overton Beevers ## 6 St James t~ 1915 Dec 22 Hugh Andrew Starke ## # ... with 25 more variables: year_of_birth <chr>, month_of_birth <chr>, ## # day_of_birth <chr>, race <fct>, year_married <dbl>, month_married <dbl>, ## # day_married <chr>, female_age <dbl>, female_surname <chr>, ## # female_name <chr>, female_country <chr>, female_profession <chr>, ## # male_age <dbl>, male_surname <chr>, male_name <chr>, male_country <chr>, ## # male_profession <chr>, parish_address <chr>, lat <dbl>, long <dbl>, ## # birth_date <date>, baptism_date <date>, married_date <date>, ## # days_marriage_to_birth <dbl>, prenup_preg <chr> ``` --- # How can we quickly understand what it is made up of? ```r skimr::skim(df) ``` Table: Data summary | | | |:------------------------|:----| |Name |df | |Number of rows |1604 | |Number of columns |31 | |_______________________ | | |Column type frequency: | | |character |18 | |Date |3 | |factor |2 | |numeric |8 | |________________________ | | |Group variables |None | **Variable type: character** |skim_variable | n_missing| complete_rate| min| max| empty| n_unique| whitespace| |:-----------------|---------:|-------------:|---:|---:|-----:|--------:|----------:| |parish_name | 0| 1.00| 18| 29| 0| 7| 0| |day_baptized | 1| 1.00| 1| 2| 0| 31| 0| |christian_name | 0| 1.00| 4| 32| 0| 1541| 0| |surname_b | 0| 1.00| 3| 17| 0| 948| 0| |year_of_birth | 0| 1.00| 4| 4| 0| 50| 0| |month_of_birth | 0| 1.00| 1| 2| 0| 12| 0| |day_of_birth | 0| 1.00| 1| 2| 0| 31| 0| |day_married | 0| 1.00| 1| 2| 0| 31| 0| |female_surname | 0| 1.00| 3| 34| 0| 917| 0| |female_name | 0| 1.00| 3| 30| 0| 1206| 0| |female_country | 366| 0.77| 5| 19| 0| 18| 0| |female_profession | 595| 0.63| 2| 42| 0| 147| 0| |male_surname | 0| 1.00| 3| 16| 0| 908| 0| |male_name | 0| 1.00| 3| 27| 0| 1125| 0| |male_country | 358| 0.78| 5| 17| 0| 20| 0| |male_profession | 6| 1.00| 4| 60| 0| 513| 0| |parish_address | 0| 1.00| 43| 58| 0| 7| 0| |prenup_preg | 0| 1.00| 10| 12| 0| 2| 0| **Variable type: Date** |skim_variable | n_missing| complete_rate|min |max |median | n_unique| |:-------------|---------:|-------------:|:----------|:----------|:----------|--------:| |birth_date | 0| 1.00|1910-03-27 |1959-12-30 |1943-08-03 | 1518| |baptism_date | 76| 0.95|1910-07-29 |1960-05-08 |1944-07-26 | 1040| |married_date | 0| 1.00|1909-09-03 |1959-04-11 |1941-08-02 | 1301| **Variable type: factor** |skim_variable | n_missing| complete_rate|ordered | n_unique|top_counts | |:--------------|---------:|-------------:|:-------|--------:|:--------------------------------------| |month_baptized | 74| 0.95|TRUE | 12|Feb: 157, Dec: 153, Nov: 150, Mar: 143 | |race | 0| 1.00|FALSE | 3|Col: 1096, Whi: 457, Bla: 51 | **Variable type: numeric** |skim_variable | n_missing| complete_rate| mean| sd| p0| p25| p50| p75| p100|hist | |:----------------------|---------:|-------------:|-------:|------:|-------:|-------:|-------:|-------:|-------:|:----------------------------------------| |year_baptized | 1| 1| 1940.64| 12.81| 1910.00| 1931.00| 1943.00| 1951.00| 1960.00|▃▃▅▇▇ | |year_married | 0| 1| 1938.69| 12.94| 1909.00| 1929.00| 1941.00| 1950.00| 1959.00|▃▅▆▇▇ | |month_married | 0| 1| 6.92| 3.58| 1.00| 4.00| 7.00| 10.00| 12.00|▅▅▅▃▇ | |female_age | 3| 1| 22.60| 4.32| 16.00| 20.00| 22.00| 25.00| 55.00|▇▃▁▁▁ | |male_age | 2| 1| 25.67| 5.49| 17.00| 22.00| 24.00| 28.00| 60.00|▇▅▁▁▁ | |lat | 0| 1| -33.96| 0.03| -34.00| -33.97| -33.97| -33.95| -33.90|▂▇▃▁▂ | |long | 0| 1| 18.49| 0.03| 18.39| 18.47| 18.50| 18.50| 18.59|▁▂▇▁▁ | |days_marriage_to_birth | 0| 1| 581.28| 639.61| 1.00| 150.00| 337.00| 753.00| 3615.00|▇▂▁▁▁ | --- # What can we see? .pull-left[ ```r skimr::skim(df) ``` Table: Data summary | | | |:------------------------|:----| |Name |df | |Number of rows |1604 | |Number of columns |31 | |_______________________ | | |Column type frequency: | | |character |18 | |Date |3 | |factor |2 | |numeric |8 | |________________________ | | |Group variables |None | **Variable type: character** |skim_variable | n_missing| complete_rate| min| max| empty| n_unique| whitespace| |:-----------------|---------:|-------------:|---:|---:|-----:|--------:|----------:| |parish_name | 0| 1.00| 18| 29| 0| 7| 0| |day_baptized | 1| 1.00| 1| 2| 0| 31| 0| |christian_name | 0| 1.00| 4| 32| 0| 1541| 0| |surname_b | 0| 1.00| 3| 17| 0| 948| 0| |year_of_birth | 0| 1.00| 4| 4| 0| 50| 0| |month_of_birth | 0| 1.00| 1| 2| 0| 12| 0| |day_of_birth | 0| 1.00| 1| 2| 0| 31| 0| |day_married | 0| 1.00| 1| 2| 0| 31| 0| |female_surname | 0| 1.00| 3| 34| 0| 917| 0| |female_name | 0| 1.00| 3| 30| 0| 1206| 0| |female_country | 366| 0.77| 5| 19| 0| 18| 0| |female_profession | 595| 0.63| 2| 42| 0| 147| 0| |male_surname | 0| 1.00| 3| 16| 0| 908| 0| |male_name | 0| 1.00| 3| 27| 0| 1125| 0| |male_country | 358| 0.78| 5| 17| 0| 20| 0| |male_profession | 6| 1.00| 4| 60| 0| 513| 0| |parish_address | 0| 1.00| 43| 58| 0| 7| 0| |prenup_preg | 0| 1.00| 10| 12| 0| 2| 0| **Variable type: Date** |skim_variable | n_missing| complete_rate|min |max |median | n_unique| |:-------------|---------:|-------------:|:----------|:----------|:----------|--------:| |birth_date | 0| 1.00|1910-03-27 |1959-12-30 |1943-08-03 | 1518| |baptism_date | 76| 0.95|1910-07-29 |1960-05-08 |1944-07-26 | 1040| |married_date | 0| 1.00|1909-09-03 |1959-04-11 |1941-08-02 | 1301| **Variable type: factor** |skim_variable | n_missing| complete_rate|ordered | n_unique|top_counts | |:--------------|---------:|-------------:|:-------|--------:|:--------------------------------------| |month_baptized | 74| 0.95|TRUE | 12|Feb: 157, Dec: 153, Nov: 150, Mar: 143 | |race | 0| 1.00|FALSE | 3|Col: 1096, Whi: 457, Bla: 51 | **Variable type: numeric** |skim_variable | n_missing| complete_rate| mean| sd| p0| p25| p50| p75| p100|hist | |:----------------------|---------:|-------------:|-------:|------:|-------:|-------:|-------:|-------:|-------:|:----------------------------------------| |year_baptized | 1| 1| 1940.64| 12.81| 1910.00| 1931.00| 1943.00| 1951.00| 1960.00|▃▃▅▇▇ | |year_married | 0| 1| 1938.69| 12.94| 1909.00| 1929.00| 1941.00| 1950.00| 1959.00|▃▅▆▇▇ | |month_married | 0| 1| 6.92| 3.58| 1.00| 4.00| 7.00| 10.00| 12.00|▅▅▅▃▇ | |female_age | 3| 1| 22.60| 4.32| 16.00| 20.00| 22.00| 25.00| 55.00|▇▃▁▁▁ | |male_age | 2| 1| 25.67| 5.49| 17.00| 22.00| 24.00| 28.00| 60.00|▇▅▁▁▁ | |lat | 0| 1| -33.96| 0.03| -34.00| -33.97| -33.97| -33.95| -33.90|▂▇▃▁▂ | |long | 0| 1| 18.49| 0.03| 18.39| 18.47| 18.50| 18.50| 18.59|▁▂▇▁▁ | |days_marriage_to_birth | 0| 1| 581.28| 639.61| 1.00| 150.00| 337.00| 753.00| 3615.00|▇▂▁▁▁ | ] .pull-right[ - Number of baptisms (1604) - What data is missing? - For `female_profession`, `female_country` and `male_country` we are missing data for more than 20 percent of our observations ] --- # How many children are baptized in each church? ```r df %>% count(parish_name, sort = TRUE) ``` ``` ## # A tibble: 7 x 2 ## parish_name n ## <chr> <int> ## 1 St Mark's, Athlone 799 ## 2 St Peter's, Mowbray 307 ## 3 Christ Church, Kenilworth 211 ## 4 St James the Great, Sea Point 83 ## 5 St Anne's, Maitland 82 ## 6 St Margaret's, Parow 72 ## 7 St Cyprian's, Langa 50 ``` --- # When are these children baptized? ```r df %>% group_by(year_baptized, parish_name) %>% summarise(number_of_baptisms = n()) %>% ungroup() ``` ``` ## # A tibble: 167 x 3 ## year_baptized parish_name number_of_baptisms ## <dbl> <chr> <int> ## 1 1910 St James the Great, Sea Point 3 ## 2 1910 St Peter's, Mowbray 3 ## 3 1911 Christ Church, Kenilworth 2 ## 4 1911 St James the Great, Sea Point 9 ## 5 1912 St James the Great, Sea Point 5 ## 6 1912 St Peter's, Mowbray 4 ## 7 1913 Christ Church, Kenilworth 2 ## 8 1913 St James the Great, Sea Point 13 ## 9 1913 St Peter's, Mowbray 6 ## 10 1914 Christ Church, Kenilworth 1 ## # ... with 157 more rows ``` --- # How can we vizualize this? .panelset[ .panel[.panel-name[Plot] <!-- --> ] .panel[.panel-name[Code] ```r df %>% group_by(year_baptized, parish_name) %>% mutate(number_of_baptisms = n()) %>% ungroup() %>% ggplot(aes(x = year_baptized, y = number_of_baptisms, colour = parish_name)) + geom_line() + scale_color_brewer(palette = "Dark2") + labs(x = NULL, y = "Number of baptisms per year", colour = "Parish name") ``` ] ] --- # What do we like and dislike? .pull-left[ <!-- --> ] .pull-right[ ### Improvements: ## .can-edit[idea] ## .can-edit[idea] ] --- # How can we make it clearer? .panelset[ .panel[.panel-name[Plot] <!-- --> ] .panel[.panel-name[Code] ```r df %>% group_by(year_baptized, parish_name) %>% mutate(number_of_baptisms = n()) %>% ungroup() %>% ggplot(aes(x = year_baptized, y = number_of_baptisms, colour = parish_name)) + geom_line() + scale_color_brewer(palette = "Dark2") + labs(x = NULL, y = "Number of baptisms per year", colour = "Parish name") + * facet_wrap(~ parish_name) + * theme(legend.position = "none") ``` ] ] --- # Takeaways .pull-left[ <!-- --> ] .pull-right[ - **Christ Church, Kenilworth** and **St Peter's, Mowbray** have baptism records for the entire period - Others have only periodic data - The bulk of our data comes from **St Mark's, Athlone**, and begins later in the series - We must think about these factors when examining time trends ] --- class: inverse, center, middle # 4. You adapt to it --- # Our question: -- ### What characterises the couples who conceieved a child before marriage? --- ## What are the types of pregnancies? .pull-left[ ### Conventional pregnancies - Child is conceived after marriage ### Prenuptial pregnancy - Child is conceived before marriage ] .pull-right[  ] --- ## How can we tell what type of pregnancy we have for each record? -- ### We have the date of birth and date of marriage -- ### We can do some subtraction -- <img src="images/baby.jpg" width="80%" style="display: block; margin: auto;" /> --- ## What's the plan? -- ### Get the date that the parents were married -- ### Get the date that the child was born -- ### If there is fewer than 280 days between marriage and birth, we know the child was most likely a prenuptual pregnancy. --- ### Dealing with dates Dates are difficult: - There are three parts to the [rule determining a leap year](https://r4ds.had.co.nz/dates-and-times.html) - There are many formats to write a date in (e.g. dmy vs mdy) The best resource for dealing with dates in R is in [Chapter 16](https://r4ds.had.co.nz/dates-and-times.html) of [R for Data Science](https://r4ds.had.co.nz/index.html) entitled **Dates and times**. ### We will explore a brief example with our baptism data. --- ## When are the children born? ### The months are recorded differently! .pull-left[ ```r df %>% count(month_baptized, sort = T) %>% head() ``` ``` ## # A tibble: 6 x 2 ## month_baptized n ## <ord> <int> ## 1 Feb 157 ## 2 Dec 153 ## 3 Nov 150 ## 4 Mar 143 ## 5 Apr 126 ## 6 Aug 123 ``` ] .pull-right[ ```r df %>% count(month_of_birth, sort = T) %>% head() ``` ``` ## # A tibble: 6 x 2 ## month_of_birth n ## <chr> <int> ## 1 9 159 ## 2 10 145 ## 3 11 145 ## 4 12 141 ## 5 1 136 ## 6 8 135 ``` ] .footnote[ Note that the months are recorded as characters not numbers, a result of importing them from Excel. ] --- ### When are the children born? ```r library(glue) library(lubridate) df <- df %>% # this glues together three individual variables into # one new variable called `birth_date` mutate(birth_date = glue("{day_of_birth}-{month_of_birth}-{year_of_birth}"), # dmy here means read the date as "day-month-year" birth_date = dmy(birth_date)) df %>% select(christian_name, birth_date) %>% head() ``` ``` ## # A tibble: 6 x 2 ## christian_name birth_date ## <chr> <date> ## 1 Islay Deirdre 1921-02-07 ## 2 William Isaac 1939-02-20 ## 3 Douglas Walter Ellis 1914-01-22 ## 4 Gordon Rhodes 1916-10-22 ## 5 Ronald Overton 1914-01-13 ## 6 Hugh Andrew 1915-11-09 ``` --- ## When are the children baptized? ```r df <- df %>% mutate(baptism_date = glue("{day_baptized}-{month_baptized}-{year_baptized}"), baptism_date = dmy(baptism_date)) ``` ``` ## Warning: 76 failed to parse. ``` ```r df %>% select(christian_name, birth_date, baptism_date) %>% head() ``` ``` ## # A tibble: 6 x 3 ## christian_name birth_date baptism_date ## <chr> <date> <date> ## 1 Islay Deirdre 1921-02-07 1921-04-08 ## 2 William Isaac 1939-02-20 1939-05-14 ## 3 Douglas Walter Ellis 1914-01-22 1914-02-21 ## 4 Gordon Rhodes 1916-10-22 1916-11-12 ## 5 Ronald Overton 1914-01-13 1914-02-08 ## 6 Hugh Andrew 1915-11-09 1915-12-22 ``` --- ### Why did 76 dates fail? ```r df %>% filter(is.na(baptism_date)) %>% select(year_baptized:day_baptized) ``` ``` ## # A tibble: 76 x 3 ## year_baptized month_baptized day_baptized ## <dbl> <ord> <chr> ## 1 1937 Jun <NA> ## 2 NA Sep 30 ## 3 1952 <NA> 14 ## 4 1924 <NA> 5 ## 5 1921 <NA> 18 ## 6 1927 <NA> 4 ## 7 1922 <NA> 5 ## 8 1920 <NA> 24 ## 9 1922 <NA> 1 ## 10 1923 <NA> 5 ## # ... with 66 more rows ``` We see a number of NAs ### Data quality issues are important to catch! --- ## When are the parents married? ```r df <- df %>% mutate(married_date = glue("{day_married}-{month_married}-{year_married}"), married_date = dmy(married_date)) df %>% select(christian_name, birth_date, married_date) %>% head() ``` ``` ## # A tibble: 6 x 3 ## christian_name birth_date married_date ## <chr> <date> <date> ## 1 Islay Deirdre 1921-02-07 1916-12-15 ## 2 William Isaac 1939-02-20 1938-11-12 ## 3 Douglas Walter Ellis 1914-01-22 1912-12-18 ## 4 Gordon Rhodes 1916-10-22 1914-08-18 ## 5 Ronald Overton 1914-01-13 1912-04-24 ## 6 Hugh Andrew 1915-11-09 1915-02-17 ``` --- ### How many prenuptial pregnancies do we have? ```r df <- df %>% mutate(days_marriage_to_birth = as.numeric(as.duration(birth_date - married_date), "days"), # if gap between parents' marriage and child's birth # is less than 280 days we classify it as a prenup_preg prenup_preg = ifelse(days_marriage_to_birth < 280, "Prenuptual", "Conventional")) df %>% count(prenup_preg, sort = T) ``` ``` ## # A tibble: 2 x 2 ## prenup_preg n ## <chr> <int> ## 1 Conventional 949 ## 2 Prenuptual 655 ``` --- ### What does the distribution of pregnancies look like by parish? .panelset[ .panel[.panel-name[Plot] <!-- --> ] .panel[.panel-name[Code] ```r df %>% ggplot(aes(days_marriage_to_birth, fill = parish_name)) + geom_density(show.legend = F) + geom_vline(xintercept = 280, lty = 2) + facet_wrap(~ parish_name) + scale_fill_brewer(palette = "Dark2") + scale_x_continuous(limits = c(0, 1000)) + theme(axis.text.y = element_blank()) + labs(x = "Days from parents' marriage to birth of child", y = NULL, caption = "Note: dotted line indicates 280 days") ``` ] ] --- ### What does the distribution of pregnancies look like over time? .panelset[ .panel[.panel-name[Plot] <!-- --> ] .panel[.panel-name[Code] ```r library(ggridges) df %>% mutate(decade = year_baptized - year_baptized %% 10, decade = as.factor(str_c(decade, "s"))) %>% select(days_marriage_to_birth, decade) %>% filter(!is.na(decade)) %>% ggplot(aes(days_marriage_to_birth, y = decade, fill = decade)) + geom_density_ridges_gradient(scale = 3, rel_min_height = 0.01, gradient_lwd = 1., show.legend = F) + geom_vline(xintercept = 280, lty = 2) + scale_fill_brewer(palette = "Dark2") + scale_x_continuous(limits = c(0, 1000)) + labs(x = "Days from parents' marriage to birth of child", y = NULL, caption = "Note: dotted line indicates 280 days") ``` ] ] --- ## Is our story clear? .pull-left[ <!-- --> ] .pull-right[ ### What can we see ## .can-edit[idea] ### What can we not see? ## .can-edit[idea] ] --- ### How many pregnancies of each type do we have over time? .panelset[ .panel[.panel-name[Plot] <!-- --> ] .panel[.panel-name[Code] ```r df %>% mutate(decade = year_baptized - year_baptized %% 10, decade = as.factor(str_c(decade, "s"))) %>% select(prenup_preg, decade) %>% filter(!is.na(decade)) %>% group_by(decade, prenup_preg) %>% summarise(n_obs = n()) %>% ungroup() %>% ggplot(aes(y = decade, x = n_obs, fill = as.factor(prenup_preg))) + geom_col(position = "fill", show.legend = F) + scale_x_continuous(labels = percent_format()) + scale_fill_manual(values = c("#af8dc3", "#7fbf7b")) + labs(y = NULL, x = NULL, title = "Share of <span style='color:#7fbf7b'>Prenuptual</span> and <span style='color:#af8dc3'>Conventional</span> Pregnancies by decade") + theme(plot.title = element_markdown()) ``` ] ] --- ## What are the ages of the parents? .panelset[ .panel[.panel-name[Plot] <!-- --> ] .panel[.panel-name[Code] ```r df %>% ggplot(aes(x = male_age, y = female_age, colour = prenup_preg)) + geom_abline() + geom_jitter(alpha = .4, show.legend = F) + geom_smooth(se = F, show.legend = F) + scale_colour_manual(values = c("#af8dc3", "#7fbf7b")) + labs(x = "Age of husband", y = "Age of wife", colour = "Type of pregnancy", title = "Partner's age comparison between <span style='color:#7fbf7b'>Prenuptual</span> and<br><span style='color:#af8dc3'>Conventional</span> pregnancies") + theme(plot.title = element_markdown()) ``` ] ] --- ## Do ages differ by type of pregnancy? .panelset[ .panel[.panel-name[Plot] <!-- --> ] .panel[.panel-name[Code] ```r library(patchwork) # This allows us to paste the two plots below one another a <- df %>% ggplot(aes(male_age, fill = prenup_preg)) + geom_density(alpha = .5) + scale_fill_brewer(palette = "Pastel2") + scale_x_continuous(limits = c(NA, 40)) + labs(x = "Husband's age", y = NULL, fill = "Type of pregnancy") b <- df %>% ggplot(aes(female_age, fill = prenup_preg)) + geom_density(alpha = .5) + scale_fill_brewer(palette = "Pastel2") + scale_x_continuous(limits = c(NA, 40)) + labs(x = "Wife's age", y = NULL, fill = "Type of pregnancy") patchwork <- (a / b) patchwork + plot_annotation(title = "More younger partners have prenuptual pregnancies than old:") + theme(plot.title = element_markdown()) ``` ] ] --- ## Is the age gap between partners correlated with prenuptual pregnancy? .panelset[ .panel[.panel-name[Plot] <!-- --> ] .panel[.panel-name[Code] ```r df %>% mutate(age_gap = male_age - female_age) %>% ggplot(aes(age_gap, fill = prenup_preg)) + geom_density(alpha = .5) + geom_vline(xintercept = 0, lty = 2) + theme(legend.position = "bottom") + labs(x = "Age gap in years\n(husband's age minus wife's age)", y = NULL, title = "There appears to be little difference in partners' age gaps\nbetween conventional and prenuptual pregnancies", fill = "Type of pregnancy", caption = "Note: dotted line represents partners of equal age") ``` ] ] --- --- ### Dealing with categories #### Often we will have many different categories - For example, in our dataset we have 147 different occupations for women ```r df %>% filter(!is.na(female_profession)) %>% count(female_profession, sort = T) ``` ``` ## # A tibble: 147 x 2 ## female_profession n ## <chr> <int> ## 1 Domestic duties 228 ## 2 Machinist 154 ## 3 Domestic service 46 ## 4 Domestic servant 41 ## 5 Household duties 41 ## 6 Clerk 30 ## 7 School Teacher 26 ## 8 Factory worker 24 ## 9 Shorthand Typist 21 ## 10 Shop assistant 20 ## # ... with 137 more rows ``` --- ### It's not possible to put them all on one chart .panelset[ .panel[.panel-name[Plot] <!-- --> ] .panel[.panel-name[Code] ```r df %>% filter(!is.na(female_profession)) %>% count(female_profession, sort = T) %>% mutate(female_profession = fct_reorder(female_profession, n)) %>% ggplot(aes(x = n, y = female_profession)) + geom_col() + labs(x = "Number of observations", y = NULL) ``` ] ] --- # What do we like and dislike? .pull-left[ <!-- --> ] .pull-right[ ### Improvements: ## .can-edit[idea] ## .can-edit[idea] ] --- ### Dealing with categories We can `filter` for only professions with 6 or more observations. .panelset[ .panel[.panel-name[Plot] <!-- --> ] .panel[.panel-name[Code] ```r df %>% filter(!is.na(female_profession)) %>% count(female_profession, sort = T) %>% mutate(female_profession = fct_reorder(female_profession, n)) %>% * filter(n > 6) %>% ggplot(aes(x = n, y = female_profession, * fill = str_detect(female_profession, "Domestic"))) + geom_col() + labs(x = "Number of observations", y = NULL, fill = "Contains 'Domestic'", title = "Most common female professions", * caption = "Limited to professions with more than 5 observations") + scale_fill_brewer(palette = "Dark2") + * theme(legend.position = "right") ``` ] ] --- ### Dealing with categories Or we can choose 12 categories and lump with `fct_lump` the remaining categories into "Other". .panelset[ .panel[.panel-name[Plot] <!-- --> ] .panel[.panel-name[Code] ```r library(tidytext) df %>% filter(!is.na(female_profession)) %>% * mutate(female_profession = fct_lump(female_profession, 12)) %>% count(female_profession, sort = T) %>% mutate(female_profession = fct_reorder(female_profession, n), female_profession = fct_relevel(female_profession, "Other")) %>% ggplot(aes(x = n, y = female_profession, * fill = str_detect(female_profession, "Domestic"))) + geom_col() + labs(x = "Number of observations", y = NULL, fill = "Contains 'Domestic'", title = "Most common female professions", * caption = "Limited to professions with more than 5 observations") + scale_fill_brewer(palette = "Dark2") + * theme(legend.position = "right") ``` ] ] --- ### Dealing with categories Or we can `group_by` more categories, for example, race. .panelset[ .panel[.panel-name[Plot] <!-- --> ] .panel[.panel-name[Code] ```r library(tidytext) df %>% * filter(!is.na(female_profession)) %>% group_by(race) %>% count(female_profession, sort = T) %>% slice_max(n, n = 6, with_ties = F) %>% ungroup() %>% * mutate(female_profession = reorder_within(female_profession, n, race)) %>% ggplot(aes(x = n, y = female_profession, * fill = race)) + geom_col() + * scale_y_reordered() + * facet_wrap(~ race, scales = "free") + labs(x = "Number of observations", y = NULL, fill = "Domestic", * title = "Five most common female professions by race") + scale_fill_brewer(palette = "Spectral") + theme(legend.position = "none") ``` ] ] --- ## Where are the churches? ```r df %>% distinct(parish_address) ``` ``` ## # A tibble: 7 x 1 ## parish_address ## <chr> ## 1 16 Summerley Rd, Kenilworth, Cape Town, 7708, South Africa ## 2 30 Bamford Ave, Athlone, Cape Town, 7760, South Africa ## 3 Victoria Rd, Mowbray, Cape Town, 7700, South Africa ## 4 St James Rd, Sea Point, Cape Town, 8005, South Africa ## 5 2B Papu St, Langa, Cape Town, 7456, South Africa ## 6 25 Jansen St, Cape Town, 7500, South Africa ## 7 3 Fontana St, Brooklyn, Cape Town, 7405, South Africa ``` ## But how can we plot these addresses on a map? --- ## Using the `tidygeocoder` package to get coordinates: ```r library(tidygeocoder) locations <- df %>% select(parish_address) %>% # `distinct` means take only one of each address distinct() %>% tidygeocoder::geocode(address = parish_address, method = "osm") # Here "osm" stands for Open Street Map # The package also supports Google Maps, amongst others ``` [Here is a link](https://github.com/jessecambon/tidygeocoder) to the `tidygeocoder` package. --- ## Using the `tidygeocoder` package to get coordinates: This is what we get back: ```r locations ``` ``` ## # A tibble: 7 x 3 ## parish_address lat long ## <chr> <dbl> <dbl> ## 1 16 Summerley Rd, Kenilworth, Cape Town, 7708, South Africa -34.0 18.5 ## 2 30 Bamford Ave, Athlone, Cape Town, 7760, South Africa -34.0 18.5 ## 3 Victoria Rd, Mowbray, Cape Town, 7700, South Africa -33.9 18.5 ## 4 St James Rd, Sea Point, Cape Town, 8005, South Africa -33.9 18.4 ## 5 2B Papu St, Langa, Cape Town, 7456, South Africa -33.9 18.5 ## 6 25 Jansen St, Cape Town, 7500, South Africa -33.9 18.6 ## 7 3 Fontana St, Brooklyn, Cape Town, 7405, South Africa -33.9 18.5 ``` --- # Where are these points? ```r df %>% mutate(parish_address = str_replace_all(parish_address, ",", ",\n")) %>% distinct(lat, long, parish_address) %>% ggplot(aes(x = long, y = lat, # tell `geom_text` to display the address as text label = parish_address)) + geom_point() + geom_text() ``` <!-- --> --- --- ### Plotting results .panelset[ .panel[.panel-name[Plot] <!-- --> ] .panel[.panel-name[Code] ```r df %>% mutate(prenup_preg = as.numeric(as.factor(prenup_preg))) %>% lm(prenup_preg ~ female_age + male_age + race + parish_name + year_baptized, data = .) %>% tidy(conf.int = T) %>% filter(term != "(Intercept)") %>% mutate(type = case_when( str_detect(term, "parish_name") ~ "Parish FE", str_detect(term, "race") ~ "Race", str_detect(term, "age") ~ "Age", TRUE ~ "Time trend" )) %>% mutate(term = str_remove_all(term, "race|parish_name"), term = str_replace_all(term, "_", " "), term = str_to_title(term)) %>% ggplot(aes(estimate, y = term, colour = type)) + geom_point() + geom_errorbarh(aes(xmin = conf.low, xmax = conf.high, y = term)) + geom_vline(xintercept = 0, lty = 2) +labs(x = NULL, y = NULL, colour = "Var type") ``` ] ] --- class: inverse, center, middle # 5. You get what you wanted --- # What charts to use -- ## Choosing charts for exploratory data analysis isn't hard -- ### Stick to the winners: - line charts - scatter plots - column charts - density plots -- ### Sometimes nice: - small multiples - simple maps --- class: inverse, center, middle # 6. You pay a heavy price --- <iframe width="560" height="315" src="https://www.youtube.com/embed/5Zg-C8AAIGg?controls=0" title="YouTube video player" frameborder="0" allow="accelerometer; autoplay; clipboard-write; encrypted-media; gyroscope; picture-in-picture" allowfullscreen></iframe> --- ## Polishing figures for publication -- ### Maps ### Time on a third axis ### Giving context with colour ### Interactivity ### Reproducing figures for publication --- # Making maps Contextual maps. Chloropleths. Animated maps. --- # Coffee rating map .panelset[ .panel[.panel-name[Plot] <!-- --> ] .panel[.panel-name[Code] ```r df <- read_rds("data/coffee_data.rds") ggplot(data = df) + borders() + geom_sf(aes(fill = mean_country_rating, geometry = geometry)) + scale_fill_viridis_c(trans = "sqrt") + theme_void() + theme(legend.position = "bottom") + coord_sf(ylim = c(-50, 80)) + facet_wrap(~ species, nrow = 2) + labs(title = "Average Coffee Rating", subtitle = "By country and species", fill = "Average Rating / 100", caption = "Data: James LeDoux - https://github.com/jldbc/coffee-quality-database", x = "", y = "") ``` ] ] --- ## What are the problems with this map? -- - Lots of missing data -- - Only some countries produce coffee, very few produce Robusta beans -- - **Crucially, we cannot see the countries with small land area** --- ### What shall we do about this? .panelset[ .panel[.panel-name[Plot] <!-- --> ] .panel[.panel-name[Code] ```r library(tidytext) df %>% select(-geometry) %>% mutate(country_name = countrycode::countrycode(iso_a3, "iso3c", "country.name")) %>% mutate(country_name = reorder_within(country_name, mean_country_rating, species)) %>% group_by(species) %>% slice_max(mean_country_rating, n = 10) %>% ungroup() %>% ggplot(aes(x = mean_country_rating, y = country_name, fill = region_un)) + geom_col() + facet_wrap(~ species, scales = "free") + scale_y_reordered() + coord_cartesian(xlim = c(70, 90)) + labs(x = "Mean coffee rating", y = NULL, fill = "Region") ``` ] ] --- ## The trusty column chart gets us some of the way there -- - We still have some information about the geography of the countries that produce the best coffee -- - The chart is very legible and the comparisons are clear -- - But, we have lost the effect of latitude that we saw in Africa. --- ## We may care about spatial autocorrelation We see in a zoomed in section that as we move North and towards the Ethiopian highlands, the coffee rating improves. <div 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= x + 1, ymax = y + 1)) + geom_rect(color = "#ffffff") + geom_rect(color = "#ffffff", aes(fill = mean_country_rating)) + scale_fill_viridis_c(trans = "sqrt") + geom_text(aes(x = x, y = y, label = alpha.2), color = "#ffffff", alpha = 0.5, nudge_x = 0.5, nudge_y = 0.5, size = 2.8) + theme(panel.grid = element_blank()) + theme_void() + theme(legend.position = "bottom") + coord_equal() + labs(fill = "Average Arabica coffee rating by country") ``` ] ] --- ## What have we improved? .pull-left[ <!-- --> ] .pull-right[ - We can see the spatial correlation in Africa - Geographically small countries are not forgotten - Comparing countries is not difficult with the diverging colour scale ] --- # Time on a third axis Sometimes it is interesting to show an evolution of two variables over time. For example, say we have information on fertility rates and the share of children born outside of marriage in Europe. The data looks like this: ```r df <- read.csv("data/df_denmark_greece.csv") %>% as_tibble() df %>% head() ``` ``` ## # A tibble: 6 x 4 ## country year tfr pbom ## <chr> <int> <dbl> <dbl> ## 1 Denmark 1960 2.57 7.8 ## 2 Denmark 1961 2.55 8 ## 3 Denmark 1962 2.55 8.3 ## 4 Denmark 1963 2.67 8.9 ## 5 Denmark 1964 2.6 9.3 ## 6 Denmark 1965 2.61 9.5 ``` --- ## The obvious choice is a line chart .panelset[ .panel[.panel-name[Plot] <!-- --> ] .panel[.panel-name[Code] ```r df %>% # gives meaningful variable names rename(`Total fertility rate` = tfr, `Proportion of births outside marriage` = pbom) %>% # makes it into a longer dataset so that we can facet # wrap by indicator pivot_longer(-c(country, year), names_to = "indicator") %>% ggplot(aes(year, value, colour = country)) + # here we say nrow = 2 so that they are above one another facet_wrap(~ indicator, nrow = 2, scales = "free_y") + geom_line() + # remove unnecessary axis labels labs(y = NULL, x = "Year", colour = "Country") + theme(legend.position = "right") ``` ] ] --- ### An alternative .panelset[ .panel[.panel-name[Plot] <!-- --> ] .panel[.panel-name[Code] ```r df %>% mutate(year_flag = ifelse(test = year %% 7 == 0, yes = year, no = NA)) %>% ggplot(aes(tfr, pbom, colour = country, label = year_flag)) + geom_point() + geom_segment(aes(x= tfr, y= pbom, xend=c(tail(tfr, n=-1), NA), yend=c(tail(pbom, n=-1), NA)), arrow = arrow(length=unit(0.25,"cm"))) + geom_text_repel(colour = "black") + scale_y_continuous(labels = percent_format(scale = 1)) + scale_colour_manual(values = c("#C60C30", "#0D5EAF")) + labs(x = "Total fertility rate", y = "Proportion of births\noutside of marriage", title = "Fertility vs births outside of marriage in <span style='color:#C60C30'>Denmark</span> and <span style='color:#0D5EAF'>Greece</span>") + theme(legend.position = "none", plot.title = element_markdown(size = 18)) ``` ] ] --- ## What have we learned? .pull-left[ <!-- --> ] .pull-right[ - Both countries saw a large drop in fertility from the 1960s until the 1980s - In Denmark, after 1970 we see an increase in the share of children born outside of marriage - In contrast, Greek families have relatively few children outside of marriage. - After 1990, Danish fertility increased from 1.3 to 1.8, while Greek fertility remained at 'lowest-low' levels, below replacement. ] --- ## What have we changed? .pull-left[ <!-- --> ] .pull-right[ - Indicators on the x- and y-axis and then show time with text labels - Legend is replaced with colour coded title - Colours have meaning (main colour of country flag) - Percentage labels on the y-axis ] --- # Giving context with colour ## Sometimes we may want to show a particular series of data in its correct context. ### For instance, in our line graph above which showed the evoltuion of the share of births outside of marriage in **Denmark and Greece**, we might want to know if these two represent the **extremes** within Europe. --- ## Do **Denmark and Greece** represent the **extremes** of the share of children born outside of marriage in Europe? .panelset[ .panel[.panel-name[Plot] <!-- --> ] .panel[.panel-name[Code] ```r df <- read_rds("data/births_outside_marriage.rds") df %>% filter(flag == 1) %>% ggplot(aes(x = year, y = pbom, group = country, colour = country)) + geom_line() + scale_y_continuous(labels = percent_format(scale = 1)) + labs(y = "Proportion of births\noutside of marriage", x = NULL, colour = "Country") ``` ] ] --- ### One way to do this would be to show an average and then how these compare .panelset[ .panel[.panel-name[Plot] <!-- --> ] .panel[.panel-name[Code] ```r df %>% * group_by(year) %>% * mutate(mean_pbom = mean(pbom, na.rm = T)) %>% * ungroup() %>% ggplot() + geom_line(aes(x = year, y = pbom, group = country, colour = country), data = df %>% filter(flag == 1)) + * geom_line(aes(x = year, y = mean_pbom, colour = "European average")) + scale_y_continuous(labels = percent_format(scale = 1)) + labs(y = "Proportion of births\noutside of marriage", x = NULL, colour = "Country") ``` ] ] --- ### We can improve upon this by introducing an interval ribbon .panelset[ .panel[.panel-name[Plot] <!-- --> ] .panel[.panel-name[Code] ```r df %>% group_by(year) %>% mutate(mean_pbom = mean(pbom, na.rm = T), * pct_10 = quantile(pbom, .1, na.rm = T), * pct_90 = quantile(pbom, .9, na.rm = T)) %>% ungroup() %>% ggplot() + geom_line(aes(x = year, y = pbom, group = country, colour = country), data = df %>% filter(flag == 1)) + * geom_ribbon(aes(x = year, ymin = pct_10, ymax = pct_90, * fill = "Interval \n(10th to 90th percentile)"), alpha = .3) + geom_line(aes(x = year, y = mean_pbom, colour = "European average")) + scale_y_continuous(labels = percent_format(scale = 1)) + * scale_fill_manual(values = "#90ee90") + * guides(fill = guide_legend(order = 2), * col = guide_legend(order = 1)) + labs(y = "Proportion of births\noutside of marriage", x = NULL, colour = "Country", * fill = "") ``` ] ] --- ### An alternative shows the series for each country .panelset[ .panel[.panel-name[Plot] <!-- --> ] .panel[.panel-name[Code] ```r df %>% ggplot(aes(x = year, y = pbom, group = country, colour = country)) + geom_line() + scale_y_continuous(labels = percent_format(scale = 1)) + labs(y = "Proportion of births\noutside of marriage", x = NULL, colour = "Country") + theme(legend.text = element_text(size = 4), axis.title = element_text(size = 8), legend.position = "bottom") ``` ] ] --- class: center, middle, inverse # This is silly --- class: center, middle, inverse ## The legend is gigantic ## There are far too many colours ## We cannot see Denmark or Greece --- ### We can **highlight** the counties we are interested in And gray out the other lines .panelset[ .panel[.panel-name[Plot] <!-- --> ] .panel[.panel-name[Code] ```r library(gghighlight) df %>% ggplot() + geom_line(aes(x = year, y = pbom, colour = country)) + gghighlight(flag == 1) + scale_y_continuous(labels = percent_format(scale = 1)) + theme(legend.text = element_text(size = 4), legend.position = "bottom", plot.title = element_markdown(size = 14)) + scale_colour_manual(values = c("#C60C30", "#0D5EAF")) + labs(title = "Proportion of births outside of marriage in <span style='color:#C60C30'>Denmark</span> and <span style='color:#0D5EAF'>Greece</span>", y = "Proportion of births\noutside of marriage", x = NULL, colour = "Country") ``` ] ] --- # Advantages of gghighlight .pull-left[ <!-- --> ] .pull-right[ - Shows each of the series - We can see that Denmark is a leader in the beginning, but is caught up by other nations - Does not hide outliers - Makes clear the trends in your countries of interest ] --- # Interactivity Publishing your research on the web is a good way to get it out there. 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171.011410 L 255.433329 171.011725 L 255.433558 171.011911 L 255.433773 171.012162 L 255.434199 171.012407 L 255.435622 171.013394 L 255.438472 171.015562 L 255.438956 171.015870 L 255.442066 171.018415 L 255.442551 171.018787 L 255.443160 171.019091 L 255.443639 171.019206 L 255.443932 171.019134 L 255.444194 171.018934 L 255.444658 171.018343 L 255.445002 171.018012 L 255.445240 171.018006 L 255.445563 171.018061 L 255.445804 171.018182 L 255.445991 171.018370 L 255.446192 171.018621 L 255.446353 171.018938 L 255.446472 171.019255 L 255.446577 171.019573 L 255.446794 171.020530 L 255.446883 171.020785 L 255.447054 171.021550 L 255.447171 171.021804 L 255.447388 171.022119 L 255.447660 171.022368 L 255.448028 171.022551 L 255.448724 171.022981 L 255.449121 171.023162 L 255.449778 171.023722 L 255.450062 171.023906 L 255.450359 171.024026 L 255.450613 171.024084 L 255.450911 171.024268 L 255.451463 171.024509 L 255.451747 171.024694 L 255.452076 171.025006 L 255.452346 171.025191 L 255.452826 171.025306 L 255.453138 171.025490 L 255.453410 171.025739 L 255.453751 171.025986 L 255.454447 171.026416 L 255.454733 171.026665 L 255.455445 171.027159 L 255.455700 171.027280 L 255.455999 171.027529 L 255.456781 171.028021 L 255.456967 171.028208 L 255.457209 171.028394 L 255.457719 171.028637 L 255.458629 171.029253 L 255.459183 171.029559 L 255.459596 171.029868 L 255.459893 171.029989 L 255.460433 171.030359 L 255.461911 171.031281 L 255.462337 171.031526 L 255.462651 171.031774 L 255.463390 171.032267 L 255.463702 171.032451 L 255.464113 171.032632 L 255.464709 171.033000 L 255.465929 171.033673 L 255.466299 171.033919 L 255.466966 171.034286 L 255.467205 171.034343 L 255.468298 171.034955 L 255.468736 171.035135 L 255.470323 171.035926 L 255.470888 171.036103 L 255.471102 171.036289 L 255.473622 171.037439 L 255.474539 171.037735 L 255.474922 171.037917 L 255.475740 171.038151 L 255.476446 171.038388 L 255.477054 171.038628 L 255.478226 171.039045 L 255.478875 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255.509636 171.047353 L 255.509891 171.047474 L 255.510243 171.047529 L 255.511073 171.047698 L 255.511525 171.047814 L 255.512130 171.047926 L 255.513830 171.048135 L 255.514167 171.048126 L 255.515025 171.048295 L 255.515334 171.048286 L 255.515598 171.048215 L 255.515865 171.048207 L 255.516144 171.048135 L 255.516519 171.047997 L 255.516752 171.047733 L 255.517041 171.047469 L 255.517464 171.046943 L 255.517834 171.046548 L 255.518220 171.046216 L 255.518410 171.045954 L 255.518987 171.045360 L 255.519836 171.044438 L 255.520180 171.044107 L 255.520399 171.043844 L 255.521440 171.042724 L 255.521660 171.042525 L 255.522356 171.041607 L 255.522835 171.041080 L 255.523029 171.040946 L 255.523578 171.040417 L 255.523827 171.040218 L 255.524173 171.040015 L 255.524407 171.039816 L 255.524951 171.039673 L 255.525190 171.039730 L 255.525418 171.039917 L 255.525616 171.039975 L 255.525803 171.040227 L 255.525950 171.040544 L 255.526096 171.040797 L 255.526159 171.041116 L 255.526094 171.041375 L 255.526171 171.041694 L 255.525982 171.042020 L 255.525743 171.042027 L 255.525518 171.041969 L 255.525187 171.042235 L 255.524440 171.042705 L 255.523654 171.043304 L 255.522714 171.043972 L 255.522396 171.044174 L 255.521611 171.044838 L 255.521007 171.045432 L 255.520321 171.046158 L 255.519299 171.047534 L 255.518143 171.049236 L 255.519233 171.049719 L 255.520678 171.050450 L 255.523453 171.051721 L 255.523933 171.051900 L 255.531182 171.053947 L 255.531400 171.052977 L 255.531612 171.053036 L 255.531278 171.054522 L 255.531563 171.054707 L 255.531791 171.054893 L 255.531993 171.055144 L 255.532235 171.055330 L 255.532408 171.055582 L 255.532620 171.055640 L 255.533780 171.056122 L 255.534599 171.051797 L 255.535070 171.046198 L 255.536042 171.039109 L 255.524410 171.031341 L 255.519139 171.028020 L 255.519186 171.026927 L 255.519460 171.026663 L 255.519668 171.026529 L 255.519937 171.026650 L 255.520148 171.026708 L 255.520758 171.027012 L 255.521011 171.027069 L 255.521197 171.027257 L 255.521426 171.027443 L 255.521965 171.027749 L 255.522280 171.028061 L 255.522479 171.028184 L 255.522818 171.028303 L 255.523032 171.028490 L 255.523301 171.028611 L 255.523487 171.028798 L 255.523700 171.028921 L 255.524072 171.029296 L 255.524312 171.029353 L 255.524567 171.029475 L 255.524879 171.029659 L 255.525193 171.029907 L 255.525605 171.030152 L 255.525847 171.030338 L 255.526034 171.030590 L 255.526303 171.030711 L 255.526502 171.030834 L 255.526732 171.031084 L 255.526956 171.031078 L 255.527198 171.031264 L 255.527397 171.031387 L 255.527611 171.031573 L 255.527824 171.031696 L 255.528062 171.031689 L 255.528235 171.031877 L 255.528489 171.031999 L 255.528551 171.032254 L 255.528802 171.032182 L 255.529402 171.032744 L 255.529562 171.032996 L 255.529818 171.033182 L 255.530084 171.033174 L 255.530299 171.033361 L 255.530558 171.033675 L 255.531168 171.034043 L 255.531380 171.034101 L 255.531681 171.034414 L 255.531937 171.034600 L 255.532164 171.034722 L 255.532350 171.034909 L 255.532675 171.035029 L 255.532875 171.035216 L 255.533115 171.035273 L 255.533414 171.035522 L 255.533617 171.035837 L 255.534139 171.035951 L 255.534596 171.036388 L 255.534727 171.036577 L 255.534993 171.036570 L 255.535110 171.036823 L 255.535256 171.037076 L 255.535508 171.037069 L 255.535752 171.037319 L 255.536016 171.037248 L 255.536162 171.037500 L 255.536431 171.037621 L 255.536757 171.037805 L 255.537044 171.038118 L 255.537372 171.038366 L 255.537879 171.038480 L 255.538037 171.038668 L 255.538306 171.038789 L 255.538831 171.039096 L 255.539169 171.039151 L 255.539462 171.039078 L 255.539607 171.039331 L 255.540298 171.039505 L 255.540581 171.039625 L 255.540833 171.039618 L 255.541072 171.039676 L 255.541245 171.039864 L 255.541278 171.040120 L 255.541354 171.040374 L 255.541416 171.040694 L 255.541394 171.040951 L 255.541427 171.041207 L 255.541207 171.041406 L 255.541008 171.041283 L 255.540769 171.041225 L 255.538229 171.040461 L 255.536967 171.039789 L 255.536641 171.044229 L 255.537138 171.044536 L 255.537341 171.044851 L 255.537346 171.045108 L 255.537398 171.045556 L 255.537364 171.047291 L 255.537230 171.048899 L 255.537151 171.049158 L 255.537214 171.049478 L 255.537086 171.050059 L 255.537079 171.050380 L 255.537042 171.050638 L 255.536913 171.052504 L 255.536948 171.052824 L 255.537040 171.053206 L 255.537156 171.054038 L 255.537288 171.054291 L 255.537762 171.054856 L 255.538018 171.055041 L 255.538336 171.055482 L 255.538384 171.055738 L 255.538645 171.056180 L 255.539044 171.056490 L 255.539243 171.056613 L 255.539445 171.056864 L 255.539994 171.056977 L 255.543179 171.057788 L 255.544559 171.058071 L 255.544996 171.058187 L 255.545801 171.058486 L 255.546859 171.058778 L 255.547182 171.058833 L 255.547958 171.059068 L 255.549269 171.059417 L 255.550495 171.059704 L 255.551130 171.059879 L 255.551469 171.059998 L 255.552949 171.060407 L 255.565187 171.063728 L 255.574038 171.065988 L 255.574398 171.065786 L 255.574708 171.065199 L 255.574955 171.064936 L 255.575336 171.065053 L 255.575688 171.065108 L 255.576167 171.065223 L 255.577478 171.065572 L 255.577843 171.065626 L 255.578098 171.065748 L 255.579000 171.065980 L 255.580500 171.066645 L 255.580881 171.066763 L 255.581866 171.066928 L 255.582163 171.067048 L 255.582572 171.067165 L 255.583052 171.067345 L 255.584461 171.067691 L 255.585618 171.068044 L 255.586319 171.068025 L 255.586586 171.068082 L 255.587092 171.068132 L 255.588854 171.068597 L 255.590491 171.069130 L 255.591041 171.069243 L 255.591772 171.069352 L 255.592448 171.069526 L 255.593025 171.069638 L 255.593744 171.069811 L 255.594139 171.069929 L 255.594775 171.070168 L 255.595605 171.070338 L 255.596775 171.070626 L 255.597111 171.070617 L 255.598297 171.071034 L 255.599033 171.071335 L 255.600229 171.071559 L 255.600568 171.071678 L 255.617946 171.075501 L 255.627017 171.077564 L 255.630918 171.078420 L 255.631789 171.078524 L 255.632266 171.078511 L 255.633122 171.078552 L 255.635999 171.078730 L 255.637587 171.078943 L 255.639118 171.079094 L 255.639962 171.079199 L 255.642083 171.079398 L 255.643387 171.079426 L 255.646474 171.079598 L 255.648427 171.079801 L 255.649409 171.079839 L 255.650491 171.079938 L 255.652385 171.080014 L 255.653410 171.080114 L 255.654127 171.080223 L 255.655251 171.080321 L 255.656765 171.080344 L 255.657425 171.080390 L 255.658570 171.080872 L 255.658982 171.081118 L 255.659196 171.081304 L 255.659623 171.081614 L 255.660019 171.081795 L 255.660358 171.081915 L 255.660668 171.081970 L 255.661218 171.082148 L 255.662062 171.082253 L 255.662794 171.082426 L 255.663284 171.082412 L 255.663773 171.082335 L 255.664236 171.082322 L 255.664689 171.082566 L 255.665116 171.082876 L 255.665710 171.083116 L 255.667653 171.083513 L 255.668341 171.083558 L 255.669550 171.083718 L 255.670600 171.083689 L 255.671159 171.083609 L 255.672360 171.083384 L 255.672975 171.083303 L 255.673239 171.083167 L 255.673370 171.083420 L 255.673625 171.083542 L 255.675481 171.083812 L 255.676224 171.083792 L 255.677037 171.083834 L 255.677836 171.083812 L 255.678171 171.083739 L 255.679894 171.083692 L 255.681551 171.083839 L 255.682337 171.083882 L 255.683668 171.083845 L 255.684129 171.083769 L 255.684563 171.083757 L 255.685477 171.083860 L 255.686096 171.083972 L 255.686587 171.084022 L 255.686938 171.084013 L 255.687345 171.084066 L 255.689321 171.084012 L 255.690104 171.083926 L 255.690596 171.083977 L 255.691142 171.083962 L 255.692687 171.084113 L 255.693923 171.084207 L 255.694246 171.084263 L 255.694540 171.084255 L 255.694945 171.084180 L 255.696122 171.084147 L 255.696754 171.084194 L 255.700416 171.084351 L 255.703484 171.084268 L 255.704882 171.084101 L 255.707264 171.084036 L 255.707994 171.084081 L 255.710490 171.084141 L 255.711933 171.084102 L 255.712496 171.084215 L 255.712775 171.084143 L 255.715675 171.084064 L 255.716304 171.083983 L 255.717005 171.083963 L 255.717564 171.083884 L 255.718796 171.083850 L 255.719148 171.083905 L 255.719554 171.083894 L 255.719892 171.083949 L 255.720945 171.084049 L 255.721450 171.084035 L 255.721843 171.084089 L 255.722446 171.084072 L 255.722853 171.084125 L 255.724605 171.084078 L 255.725122 171.083999 L 255.725640 171.083985 L 255.725989 171.083912 L 255.726381 171.083901 L 255.726688 171.083828 L 255.727764 171.083671 L 255.728352 171.083655 L 255.728938 171.083510 L 255.730210 171.083347 L 255.730782 171.083203 L 255.731942 171.083043 L 255.732542 171.082899 L 255.733906 171.082862 L 255.734363 171.082849 L 255.735039 171.082959 L 255.735375 171.082950 L 255.735670 171.083006 L 255.736469 171.082984 L 255.736748 171.082913 L 255.736972 171.082907 L 255.737865 171.082690 L 255.738985 171.082659 L 255.739362 171.082585 L 255.739769 171.082574 L 255.740050 171.082630 L 255.741353 171.082595 L 255.741730 171.082520 L 255.742262 171.082506 L 255.742961 171.082423 L 255.744180 171.082390 L 255.744612 171.082250 L 255.745209 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255.763074 171.080272 L 255.763341 171.080265 L 255.763647 171.080192 L 255.764446 171.080170 L 255.764837 171.080096 L 255.768045 171.080009 L 255.769789 171.079576 L 255.770429 171.079366 L 255.770722 171.079294 L 255.771099 171.079220 L 255.771366 171.079277 L 255.772022 171.079130 L 255.772846 171.078980 L 255.773182 171.078971 L 255.773503 171.078898 L 255.774106 171.078881 L 255.775067 171.078599 L 255.775429 171.078460 L 255.776028 171.078316 L 255.776433 171.078240 L 255.776809 171.078102 L 255.777297 171.077960 L 255.778132 171.077681 L 255.778618 171.077475 L 255.779217 171.077266 L 255.780681 171.076906 L 255.780933 171.076899 L 255.781197 171.076763 L 255.781505 171.076755 L 255.782314 171.076540 L 255.782663 171.076467 L 255.782926 171.076331 L 255.783400 171.076190 L 255.783666 171.076183 L 255.784473 171.075904 L 255.785087 171.075759 L 255.785518 171.075555 L 255.786113 171.075218 L 255.786350 171.075147 L 255.786670 171.075010 L 255.787338 171.074799 L 255.787687 171.074726 L 255.788007 171.074589 L 255.788258 171.074518 L 255.788510 171.074511 L 255.790193 171.073887 L 255.791189 171.073564 L 255.791543 171.073401 L 255.792811 171.073046 L 255.793439 171.072901 L 255.793773 171.072763 L 255.794133 171.072561 L 255.794495 171.072423 L 255.795094 171.072278 L 255.795582 171.072137 L 255.795958 171.071998 L 255.796572 171.071853 L 255.796933 171.071715 L 255.797282 171.071641 L 255.797505 171.071571 L 255.797924 171.071495 L 255.798465 171.071224 L 255.799232 171.071011 L 255.799509 171.070875 L 255.799717 171.070741 L 255.800176 171.070600 L 255.801646 171.069790 L 255.802048 171.069586 L 255.802520 171.069381 L 255.802909 171.069178 L 255.803258 171.069104 L 255.803744 171.068898 L 255.803979 171.068764 L 255.804299 171.068627 L 255.804603 171.068426 L 255.805395 171.068083 L 255.805658 171.067884 L 255.806241 171.067611 L 255.806587 171.067409 L 255.806932 171.067143 L 255.807444 171.066808 L 255.808079 171.066341 L 255.808522 171.066073 L 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country, lty = country)) + geom_point() + geom_line() + scale_y_continuous(labels = dollar_format()) + scale_color_brewer(palette = "Dark2") + labs(title = "GDP Per Capita in Selected European Countries", y = "GDP Per Capita (1990 USD)", x = NULL, colour = "Country", lty = "Country") ``` ] ] --- class: inverse, center, middle # 7. Return to your familiar situation --- ### Thank you  ---